Ankle Joint Angular Kinematics Health And Social Care Essay

Kinematic information was obtained utilizing an eight camera gesture analysis system as participants ran at 4.0ms-1+5 % , angles were created utilizing the coiling method and the six available rotary motion cardan sequences.

A popular method of quantifying the angular place of a stiff dynamic frame with regard to a mention frame is via the use of independent angles known normally as cardan or Euler angles ( Schache et al. , 2001 ) . Cardan/Euler rotary motions are obtained by agencies of an ordered sequence of rotary motions ( Schache et al. , 2001 ) . Rotations are considered to happen about the axis of the section co-ordniate system. For illustration during an XYZ cardan sequence of rotary motions, the section is rotated about the X axes by an angle A, so rotates about a revolved Y ‘ by an angle B and so eventually rotated about a twice rotated Z ” axes by an angle C ( Schache et al. , 2001 ) .

For a given gesture, different cardan sequences can act upon the angular computations ( Cole et al. , 1993 ) . The International Society of Biomechanics ( ISB ) recommends that lower appendage angular kinematics be calculated utilizing an XYZ sequence of rotary motions, where Ten is flexion/extension, Y is abduction/adduction and Z is axial ( internal/external ) rotary motion ( Cole et al. , 1993 and Wu et al. , 2002 ) . Cole et Al ( 1993 ) based their recommendations around the apprehension that the first rotary motion should be the axis with the greatest scope of gesture, their consequences led to the recommended attack to give clinically relevant informations. However, the big sum of sagittal plane gesture during pace can encroach on the representation of motions outside the sagittal plane ( transverse talk ) , ensuing in greater than expected coronal/transverse plane articulation profiles ( Thewlis et al. , 2008 ) . As such it has been proposed that the XYZ sequence when applied to rotary motions outside the sagittal plane may non be the most appropriate method.

In add-on to the normally used cardanic method, coiling angles can besides be used to depict the place of one mention system with regard to another ( Woltring et al. , 1985 ) . Using this technique a place vector and an orientation vector are defined and motion from a mention place is described in footings of rotary motion along a individual projected axis. This method is considered to be stable over any imaginable joint gesture, yet it is utilised infrequently as angular gesture utilizing this technique may non match with an anatomical representation that is clinically meaningful ( Hamill and Selbie, 2004 ) .

The ankle articulation plays a cardinal function in the stance stage of the pace rhythm ( Areblad et al. , 1990 and Novacheck 1998 ) . In combination with the hip and articulatio genus articulations the mortise joint facilitates motive power and transmits forces and minutes during the stance stage when the pes is regarded as the interface of the human locomotor system with the environment. Therefore, motion of the mortise joint is an of import constituent of pace mechanics and as such the right reading of its motion is indispensable in kinematic analyses.

A choice figure of probes have examined the influence that the method used to cipher segmental kinematics has on the representation of segmental kinematics during pace ( Schache et al. , 2001, Kavaduna et al. , 2000, Tupling and Pierrynowski 1987, Woltring, 1991 and Thewlis et al. , 2008 ) . Areblad et al. , ( 1990 ) and Cole et al. , ( 1993 ) compared ankle articulation kinematics in the sagittal, coronal and cross planes utilizing two rotary motion sequences where the first rotary motion was flexion/extension in both instances. However, these probes did non analyze the staying four rotary motion sequences and used a two camera set-up whereby the deliberate angles are sensitive to the alliance of the camera

As such the most appropriate method for the finding of ankle joint kinematics during running remains unknown. This survey investigated the influence of the coiling method every bit good as the 6 available cardan sequences on ankle joint kinematics in the sagittal, coronal and cross planes.


Eleven male participants volunteered to take portion in this probe ( age 19 + 1 old ages ; Height 176.5 + 5.2 centimeter ; Mass 78.4 + 9.0 kilogram ) . All were injury free at the clip of informations aggregation and completed an informed consent signifier. Ethical blessing for this undertaking was obtained from the School of Psychology moralss commission, University of Central Lancashire and each participant provided written consent. A statistical power analysis of pilot informations was conducted in order to cut down the likeliness of a type II mistake and find the minimal figure participants needed for this probe. It was found that the sample size was sufficient to supply more than 80 % statistical power in the experimental step.

An eight camera gesture analysis system ( QualisysTM Medical AB, Goteburg, Sweden ) captured kinematic informations at 350Hz from each participant running at 4.0ms-1. Calibration of the QualysisTM system was performed before each information aggregation session. Only standardizations which produced mean remainders of less than 0.85 millimeter for each camera for a 750.5mm wand length and points above 4000 were accepted prior to informations aggregation. Velocity was monitored utilizing infrared photoelectric cells Newtest 300 ( Newtest, Oy Koulukatu 31 B 11 90100 Oulu Finland ) , a maximal divergence of + 5 % from the in agreement speed was allowed. Participants ran over a force platform ( Kistler, Kistler Instruments Ltd. , Alton, Hampshire, UK ; Model 9281CA ) , stance clip was determined as the clip over which 20N or greater of perpendicular force was applied to the force platform.

The marker set used for the survey was based on the CAST technique ( Cappozo et al. , ( 1995 ) . Retro-reflective markers were attached to the right pes and shank in the undermentioned locations 1st and 5th metatarsal caputs, median and sidelong maleoli, median and sidelong epicondyle of the thighbone, with a tracking bunch positioned on the right shank. The tracking bunch was comprised of four 10mm spherical brooding markers mounted to a thin sheath of lightweight C fibre with a length to width ratio of 1.5-1, in conformity with the Cappozzo et al. , ( 1997 ) recommendations. A inactive test was captured to specify the pes and tibial sections, following which markers non used for tracking the sections during gesture, were removed. Kinematic parametric quantities were quantified utilizing Ocular 3-D ( C-Motion Inc, Gaithersburg, USA ) and filtered at 10 Hz utilizing a zero-lag low base on balls Butterworth 4th order filter. Five tests of ankle joint rotary motion during stance were averaged for each participant. Angles were created utilizing the coiling method and about XYZ, ZXY, XZY, YXZ, YZX and YXZ rotary motion cardan sequences referenced to co-ordinate systems about the proximal terminal of the section, where Ten is flexion-extension ; Y is ab-adduction and is Z is internal-external rotary motion.

Descriptive statistics including agencies and standard divergences were calculated for each status. Differences in stance stage extremum angles and scope ‘s of gesture were examined utilizing perennial steps ANOVA ‘s with significance accepted at the P & A ; lt ; 0.05 degree. The Mauchly ‘s sphericalness premise was violated in all instances and as such the grades of freedom of the F statistic were adjusted via the Greenhouse Geisser rectification. The Shapiro-wilk statistic for each status confirmed that the informations were usually distributed. Appropriate post-hoc analyses were conducted utilizing a Bonferroni rectification to command for type I error. Effect sizes were calculated utilizing an Eta2. Cohen ‘s suggestion sing effects sizes was observed ( little R & A ; lt ; 0.3 ; medium R & A ; gt ; 0.3 and & A ; lt ; 0.5 ; big & A ; gt ; 0.5 ) . All statistical processs were conducted utilizing SPSS 17.0.


Figure 1 presents the average 3-D angular kinematics of the ankle articulation during the stance stage. Tables 1 and 2 present scopes of gesture and peak angles observed in all three planes of rotary motion as a map of cardan sequence.

Table1: Mean ( and standard divergence ) scope of gesture ( deg ) for each rotary motion as a map of cardan sequence ( * = important ( p & A ; lt ; 0.05 ) chief consequence ) n=11.

@ @ @ Table 1 near here @ @ @

Table 2: Mean ( and standard divergence extremum values ) ( deg ) for each rotary motion as a map of cardan sequence ( * = important ( p & A ; lt ; 0.05 ) chief consequence ) n=11.

@ @ @ Table 2 near here @ @ @

The consequences indicate that important scope of gesture chief effects were observed for the coronal F ( 1.85, 16.66 ) = 10.04, P & A ; lt ; 0.05, eta2= 0.53 and cross plane F ( 2.04, 18.39 ) =21.91, P & A ; lt ; 0.05, eta2=0.71. Post-hoc analyses revealed that both coronal and cross plane ROM utilizing the YXZ and ZXY sequences was significantly greater than the others. Furthermore, it was besides observed that extremum angle chief effects were found for the coronal F ( 2.28, 20.48 ) = 82.99, P & A ; lt ; 0.05, eta2=0.90 and transverse planes F ( 2.08, 18.72 ) = 80.49, P & A ; lt ; 0.05, eta2= 0.90. Post-hoc analyses revealed that peak coronal and cross plane angles utilizing the YXZ sequence were significantly greater than the others.

@ @ @ @ Figure 1 near here @ @ @ @

Figure 1: Representative mortise joint articulation kinematics in the a. sagittal, b. wreath and c. transverse planes as a map of cardan sequence.


Euler/Cardan angles are used extensively within the Fieldss of clinical and sport biomechanics. To day of the month the consequence of changing the sequence of rotary motions has yet to be to the full investigated with regard to the ankle articulation composite ( Areblad et al. , 1990 ) . The intent of the current probe was to analyze the grade of sequence dependence associated with the cardanic method when depicting 3-D kinematics of the mortise joint.

The consequences indicate that changing the sequence of rotary motions when detecting kinematics in the sagittal plane has no important affect on joint scope of gesture parametric quantities. This is unsurprising given the laterality of sagittal plane gesture pace ( Novacheck, 1998 ) . This concurs with the bulk of literature with respects to sequence dependent angles as the wreath and cross plane motions are little in comparing to the sagittal plane and therefore the potency for two-dimensional cross-talk is minimum ( Areblad et al. , 1990 and Thewlis et al. , 2008 ) . Leading to the decision that choosing the appropriate sequence of rotary motions is non an issue when look intoing kinematics in the sagittal plane.

However, for the coronal and cross planes a important consequence was found in footings of both the scope of gesture and peak angle observed during the stance stage. The consequences of this survey with regard to the mortise joint articulation found that the ZXY and YXZ sequences significantly affected ankle joint kinematics bring forthing highly big values for both scope of gesture and peak angles. The mistake associated with these sequences is such that the kinematic estimations are anatomically unrealistic.

It is interesting to observe that the two combinations which were observed to be significantly different from the others ( YXZ and ZXY ) each had X 2nd in the order of rotary motions. This was the instance even when the principal axis under probe is placed foremost, where it could be assumed that the comparative orientation ( of the chief axis ) would be minimally affected by the grade of sagittal plane gesture holding been placed before it in the sequence. However, when the wreath and cross plane profiles are observed it is evident that peak angles occur at or around maximal dorsi-flexion. Thus it appears to back up the being of two-dimensional cross-talk, and concurs with the findings of ( Thewlis et al. , 2008, Kabada et al. , 1990 and Blankevoort et al. , 1988 ) . However when X is placed last in the order of rotary motions it has small consequence on the magnitude of the and the coronal and cross plane articulation profiles appear to be independent to motion in the sagittal plane.

These consequences appear to oppose those reported by Areblad et al. , ( 1990 ) who reported that changing the sequence of rotary motions has merely a little influence on the angular computations. However nevertheless, observation of the angular profiles and statistical informations suggests that there appears to be minimum transverse talk from the sagittal plane in informations which uses the XYZ sequence to cipher coronal and cross plane kinematics. Another, proposed method of quantifying angular kinematics is to see the principal axis under probe. Whereby the sequence of rotary motions is selected based on the plane being considered, with X placed last during coronal and cross plane rotary motions to cut down its weighting and rarefy cross-talk ( Richards et al. , 2008 ) . This method may hold virtue and could function as an option to the ISB method as the consequences suggest that cross talk is minimum utilizing this technique, but future probes are necessary to find whether it provides any extra benefits to the XYZ sequence.

It is clear from the consequences that different computational methods can give different angular kinematic forms. Based on these consequences it appears that at the current clip the ISB recommendations are the most appropriate for the representation of ankle joint kinematics during the stance stage of running, and as such its usage is encouraged. The findings may hold wider deductions for research workers utilizing Cardan angles as portion of their kinematic informations decrease protocol. In add-on the consequences suggest that the YXZ and ZXY sequences produce the greatest mistake and therefore the use of these sequences to quantify ankle gesture outside the sagittal plane is strongly discouraged. This survey emphasizes the demand for new methods which allow angular kinematics to be measured accurately. Therefore, guaranting joint map is represented right.